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Reinhard Siegmund-Schultze [29]R. Siegmund-Schultze [1]
  1.  4
    Die Anfänge der Funktionalanalysis und ihr Platz im Umwälzungsprozeß der Mathematik um 1900.Reinhard Siegmund-Schultze - 1982 - Archive for History of Exact Sciences 26 (1):13-71.
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  2.  17
    The Institute Henri Poincaré and mathematics in France between the wars.Reinhard Siegmund-Schultze - 2009 - Revue d'Histoire des Sciences 62 (1):247-283.
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  3.  4
    Eliakim Hastings Moores “General Analysis”.Reinhard Siegmund-Schultze - 1998 - Archive for History of Exact Sciences 52 (1):51-89.
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  4.  5
    A married couple of mathematicians from Vienna remembers Sigmund Freud (1953).Reinhard Siegmund-Schultze - 2022 - Science in Context 35 (1):1-48.
    ArgumentThe paper is based on a hitherto unexplored document (audiotape of an interview accompanied by a German transcript) from 1953, located in the Freud Papers at the Library of Congress. It contributes to a better understanding of the impact of Freud and of Psychoanalysis on personalities from the exact sciences, here represented by the noted applied mathematicians Richard von Mises and Hilda Geiringer from Vienna. The detailed discussion of the interview sheds some new light on the different roles of Kraus (...)
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  5.  5
    Der Beweis des Hilbert-Schmidt-Theorems.R. Siegmund-Schultze - 1986 - Archive for History of Exact Sciences 36 (3):251-270.
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  6.  7
    Kurt-Reinhard Biermann zum 80. Geburtstag.Reinhard Siegmund-Schultze - 1999 - NTM Zeitschrift für Geschichte der Wissenschaften, Technik und Medizin 7 (1):244-245.
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  7.  9
    Korrektur zum Reisebericht Felix Kleins.Reinhard Siegmund-Schultze - 1998 - NTM Zeitschrift für Geschichte der Wissenschaften, Technik und Medizin 6 (1):124-124.
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  8.  18
    Mathematicians Forced to Philosophize: An Introduction to Khinchin's Paper on von Mises' Theory of Probability.Reinhard Siegmund-Schultze - 2004 - Science in Context 17 (3):373-390.
    What follows shall provide an introduction to a predominantly philosophical and polemical, but historically revealing, paper on the foundations of the theory of probability. The leading Russian probabilist Aleksandr Yakovlevich Khinchin wrote the paper in the late 1930s, commenting on a slightly older, but still competing approach to probability theory by Richard von Mises. Together with the even more influential Andrey Nikolayevich Kolmogorov, who was nine years his junior, Khinchin had revolutionized probability theory around 1930 by introducing the modern measure-theoretic (...)
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  9.  7
    Probability in 1919/20: the von Mises-Pólya-Controversy.Reinhard Siegmund-Schultze - 2006 - Archive for History of Exact Sciences 60 (5):431-515.
    The correspondence between Richard von Mises and George Pólya of 1919/20 contains reflections on two well-known articles by von Mises on the foundations of probability in the Mathematische Zeitschrift of 1919, and one paper from the Physikalische Zeitschrift of 1918. The topics touched on in the correspondence are: the proof of the central limit theorem of probability theory, von Mises' notion of randomness, and a statistical criterion for integer-valuedness of physical data. The investigation will hint at both the fruitfulness and (...)
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  10.  8
    The late arrival of academic applied mathematics in the United States: a paradox, theses, and literature.Reinhard Siegmund-Schultze - 2003 - NTM Zeitschrift für Geschichte der Wissenschaften, Technik und Medizin 11 (2):116-127.
    The article discusses the “paradox of the late (around 1940) arrival of academic applied mathematics in the U.S.” as compared to Europe, in particular Germany. A short description of both the indigenous traditions in the U.S. and (in some more detail) of the transfer of scientific ideas, persons, and ideals originating in Europe, particularly in Germany, is given, and some theses, relevant literature, and a tentative solution of the “paradox” are provided.
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  11.  26
    A Non-Conformist Longing for Unity in the Fractures of Modernity: Towards a Scientific Biography of Richard von Mises. [REVIEW]Reinhard Siegmund-Schultze - 2004 - Science in Context 17 (3):333-370.
    ArgumentThe article describes a special type of scientific and philosophical “non-conformism” as exemplified in the versatile work of Richard von Mises. While the historical impact of von Mises' practical and organizational work in applied mathematics is beyond doubt, it is shown that von Mises' insistence on cognitive connectibility of various scientific domains was not, in the end, successful although it stimulated the theoretical discussion considerably. Von Mises developed a principally critical attitude towards what he considered “one-sided” in several streams of (...)
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  12.  19
    Reviews. [REVIEW]Thomas Mormann, Maria Galavotti, Reinhard Siegmund-Schultze, Maria Reicher & Ulrich Majer - 2001 - Vienna Circle Institute Yearbook 8:329-360.
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  13.  33
    Ein Bericht Felix Kleins aus dem Jahre 1902 über seine mathematischen Vorträge in den Vereinigten Staaten 1893 und 1896. [REVIEW]Reinhard Siegmund-Schultze - 1997 - NTM Zeitschrift für Geschichte der Wissenschaften, Technik und Medizin 5 (1):245-252.
    The paper reproduces a hitherto unpublished report of 1902 by the mathematician of Göttingen, Felix Klein, to the Prussian ministry of education on his travels, in 1893 and 1896, to the United States. Introduction and commentary stress the relation of this document to the beginnings of German foreign cultural policy, in particular to the German-American professors' exchange program since 1905.
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  14.  8
    The two ‘strongest pillars of the empiricist wing’: the Vienna Circle, German academia and emigration in the light of correspondence between Philipp Frank and Richard von Mises (1916–1939). [REVIEW]Reinhard Siegmund-Schultze - forthcoming - Annals of Science.
    This paper is divided into a surveying and argumentative part and a slightly longer documentary part, which is meant to verify or at least make more plausible claims made in the first part. The first part deals in broad outline with the relationship of Frank and von Mises to the Vienna Circle of Logical Empiricism on the one hand and to the physicists and mathematicians in the German-speaking world on the other. The varying special positions, partly the non-conformity of the (...)
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